Lattice multiplication, also known as the Italian method, Chinese method, Chinese lattice, gelosia multiplication, sieve multiplication, shabakh, diagonally...

access privileges Skew lattice, a non-commutative generalization of order-theoretic lattices Lattice multiplication, a multiplication algorithm suitable for...

done by hand, this may also be reframed as grid method multiplication or lattice multiplication. In software, this may be called "shift and add" due to...

) {\displaystyle (0:1:0)} . If the lattice defining the elliptic curve is actually preserved under multiplication by (possibly a proper subring of) the...

Multiplication (often denoted by the cross symbol ×, by the mid-line dot operator ⋅, by juxtaposition, or, on computers, by an asterisk *) is one of the...

arithmetic and Algebra. He was the first to introduce the Lattice multiplication system. Multiplication begins by multiplying two numbers in the same column...

calculation of products and quotients of numbers. The method was based on lattice multiplication, and also called rabdology, a word invented by Napier. Napier published...

results are then tallied from the digits showing as with other lattice multiplication methods. The final form described by Napier took advantage of symmetries...

method (also known as the box method) of multiplication is an introductory approach to multi-digit multiplication calculations that involve numbers larger...

mathematics and group theory, the term multiplicative group refers to one of the following concepts: the group under multiplication of the invertible elements of...

coordinate-wise addition or subtraction of two points in the lattice produces another lattice point, that the lattice points are all separated by some minimum distance...

The reciprocal lattice is a term associated with solids with translational symmetry, and plays a major role in many areas such as X-ray and electron diffraction...

an algebraic structure with an addition, a multiplication, and a scalar multiplication (the multiplication by the image of the ring homomorphism of an...

ring nor a lattice is the set of natural numbers N {\displaystyle \mathbb {N} } (including zero) under ordinary addition and multiplication. Semirings...

In abstract algebra, a Boolean algebra or Boolean lattice is a complemented distributive lattice. This type of algebraic structure captures essential properties...

generalize locales (point free topologies) as well as various multiplicative lattices of ideals from ring theory and functional analysis (C*-algebras...

connects the two lattice operations similarly to the way in which the associative law λ(μx) = (λμ)x for vector spaces connects multiplication in the field...

mathematics, the E8 lattice is a special lattice in R8. It can be characterized as the unique positive-definite, even, unimodular lattice of rank 8. The name...

consisting of a set together with operations of multiplication and addition and scalar multiplication by elements of a field and satisfying the axioms...

of operations on A (typically binary operations such as addition and multiplication), and a finite set of identities (known as axioms) that these operations...

algebraic structures that generalize fields: multiplication need not be commutative and multiplicative inverses need not exist. Informally, a ring is...

In physics, lattice gauge theory is the study of gauge theories on a spacetime that has been discretized into a lattice. Gauge theories are important...

hence their coefficients, like quaternions. Multiplication of octonions is more complex. Multiplication is distributive over addition, so the product...

the properties of addition and multiplication are theorems of Peano arithmetic or of proper extensions thereof. Lattice-like structures have two binary...

(1953 Italian film), directed by Pietro Germi Gelosia multiplication, or Lattice multiplication Gelosia (Aria), from opera "Ottone in villa" by Antonio...

numbers called scalars. The operations of vector addition and scalar multiplication must satisfy certain requirements, called vector axioms. Real vector...

Napier's bones used a set of numbered rods as a multiplication tool using the system of lattice multiplication. The way was opened to later scientific advances...

In mathematics, a field is a set on which addition, subtraction, multiplication, and division are defined and behave as the corresponding operations on...

In abstract algebra, a residuated lattice is an algebraic structure that is simultaneously a lattice x ≤ y and a monoid x•y which admits operations x\z...

 archive p. 32)  Lattice multiplication, used by Fibonacci, was made more convenient by his introduction of Napier's bones, a multiplication tool using a...